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Design-Based Ratio Estimators and Central Limit Theorems for Clustered, Blocked RCTs

聚类分区随机试验的设计型比率估计与中心极限定理

This article develops design-based ratio estimators for clustered, blocked randomized controlled trials (RCTs), with an application to a federally funded, school-based RCT testing the effects of behavioral health interventions. We consider finite population weighted least-square estimators for average treatment effects (ATEs), allowing for general weighting schemes and covariates. We consider models with block-by-treatment status interactions as well as restricted models…

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Adjusting Treatment Effect Estimates by Post-Stratification in Randomized Experiments

随机实验中通过后分层调整处理效应估计

Summary Experimenters often use post-stratification to adjust estimates. Post-stratification is akin to blocking, except that the number of treated units in each stratum is a random variable because stratification occurs after treatment assignment. We analyse both post-stratification and blocking under the Neyman–Rubin model and compare the efficiency of these designs. We derive the variances for a post-stratified estimator and a simple difference-in-means estimator under…

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